Suppose, numbers be x and y.
Statement I. x2 = 9y
Statement II, x/y = 3/4
From both statement, we get
x = 12 and y = 16
Selling price of an article = ? 24000
From Statement I.
Cost price = 3/5 x 24000 = ? 14400
? Profit % = [(24000 - 14400)/14400] x 100
= 66.66%
From Statement II,
it is not clear that cost price is more than selling price or vice-versa.
From Statement I.
n = W + 6
From Statement II,
p = w + 4
The value of w is not given.
So, exact average can't be determined .
From Statement II.
Suppose, side of a square be x.
Hence, x2 = 196
? x = 14 cm
From Statements I and II,
Radius of semi-circle, r = 7 cm
? Circumference of semi-circle
?r = 22/7 x 7 = 22 cm
Hence, both Statement are required .
Even by using both the statements together we cannot determine whether B has highest number of student or D.
if the data in Statements II alone are sufficient to answer the question, while the data in Statement I alone are not sufficient to answer the question.
More data is required.
From Statement I,
D + E = 14 x 2 = 28
From Statement II,
A + B + C + D + E + F = 4 x 50 = 200
(A + B + C + D + E + F)/6 = 28 + 200/6
= 228/6 = 38
? Statement I and II are sufficient to answer the question.
Statement I,
40/100 xx = 20/100 x 50 ? x = 25
Statement II,
30/100 x y = 25/100 x 72 ? y = 60
From both statements,
x : y = 25 : 60 = 5 : 12
From Statement I,
tell me the cost ? @ 0 # 9
cost wase very high ? & 6 # 1
? cost ? #
From Statement II ,
Some cost was discount ? 1 6 7 #
Some people like discount ? 8 7 5 %
? some discount ? 8 7 and cost ? either 1 or #
Thus we can the code of 'cost' from Statement I only.
Hence, data in Statement I alone are sufficient to answer the question.
From Statement I L is the husband of D . as L has three children , D also has three children .
From Statement II, N, S and P are siblings and are the children of L and of D also . Thus , D is the mother of S .
Hence , data in both the Statement I and II together are necessary to answer the question .
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